Math / Introduction to Real Analysis 3 / Chapter 1.2 / Problem 20

Introduction to Real Analysis | 3rd Edition | ISBN: 9780471321484 | Authors: Robert G. Bartle, Donald R. Sherbert

Let the numbers xn be defined as follows: xl := 1, x2 := 2, and xn+2:= ~(xn+1+ xn) for

Chapter 1, Problem 20

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Let the numbers xn be defined as follows: xl := 1, x2 := 2, and xn+2:= ~(xn+1+ xn) for all n EN. Use the Principle of Strong Induction (1.2.5) to show that 1 ::: xn ::: 2 for all n EN.

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Let the numbers xn be defined as follows: xl := 1, x2 := 2, and xn+2:= ~(xn+1+ xn) for

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Let the numbers xn be defined as follows: xl := 1, x2 := 2, and xn+2:= ~(xn+1+ xn) for

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